Free Access
Issue
ESAIM: M2AN
Volume 29, Number 4, 1995
Page(s) 451 - 475
DOI https://doi.org/10.1051/m2an/1995290404511
Published online 31 January 2017
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  3. M. CHEN, R. TEMAM, 1991, Incremental Unknowns for Solving Partial Differential Equations, Numerische Matematik, 59, 255-271. [EuDML: 133548] [MR: 1106383] [Zbl: 0712.65103]
  4. M. CHEN, R. TEMAM, 1993, Incremental Unknowns in Finite Differences : Condition Number of the Matrix, SIAM J. of Matrix Analysis and Applications (SIMAX), 14, n° 2, 432-455. [MR: 1211799] [Zbl: 0773.65080]
  5. G. H. GOLUB, G. A. MEURANT, 1983, Résolution numérique des grands systèmes linéaires, Ecole d'été d'Analyse Numérique CEA-EDF-INRIA, Eyrolles. [MR: 756627] [Zbl: 0646.65022]
  6. D. HENRY, 1981, Geometric Theory of Semilinear Parabolic Equations, Springer Verlag, n° 840. [MR: 610244] [Zbl: 0456.35001]
  7. H. MARDER, B. WEITZNER, 1970, A Bifurcation Problem in E-layer Equilibria, Plasma Physics, 12, 435-445. [Zbl: 0195.29002]
  8. M. MARION, R. TEMAM, 1989, Nonlinear Galerkin Methods, SIAM Journal of Numerical Analysis, 26, 1139-1157. [MR: 1014878] [Zbl: 0683.65083]
  9. M. MARION, R. TEMAM, 1990, Nonlinear Galerkin Methods ; The Finite elements case, Numerische Matematik, 57, 205-226. [EuDML: 133445] [MR: 1057121] [Zbl: 0702.65081]
  10. M. SERMANGE, 1979, Une méthode numérique en bifurcation. Application à un problème à frontière libre de la physique des plasmas, Applied Mathematics and Optimization, 127-151. [MR: 533616] [Zbl: 0393.65026]
  11. R. TEMAM, 1990, Inertial Manifolds and Multigrid Methods, SIAM J. Math. Anal, 21, 154-178. [MR: 1032732] [Zbl: 0715.35039]

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